2096 is a leap year beginning on a Sunday. In which year will its calendar be repeated for the first time?

Explanation

1. 01

   The 28-year rule fails here because 2100, which lies in between, is NOT a leap year.

2. 02

   Odd days from 2096: 2096 (2), 2097 (1), 2098 (1), 2099 (1), 2100 (1), 2101–2103 (1 each), 2104 (2), 2105–2107 (1 each). Total $= 2+1+1+1+1+3+2+3 = 14$.

3. 03

   14 is a multiple of 7, and 2108 is a leap year, so 2108 repeats the calendar of 2096.